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A parallel time-memory tradeoff attack on the Hill cipher

机译:对Hill密码的并行时间记忆权衡攻击

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摘要

Leap et al. (2016) reduced the time complexity of the Bauer-Millward (2007) ciphertext-only attack on the Hill cipher from O(L-n) to O(Ln-1), where L is the length of the alphabet, and n is the block size. This article presents an attack that reduces the complexity to (9(Ln-1-5), O = s = n - 1. The practical limitation on the size of s is the memory available on the computer being used for the attack. Specifically, the computer must be able to hold L-s integer arrays of length N, where N is the number of blocks of ciphertext. The key idea is not to iterate over potential rows of the decryption matrix, but to iterate over randomly chosen characters in the plaintext. This attack also admits a straightforward parallel implementation on multiple processors to further decrease the run time of the attack.
机译:Leap等。 (2016)将Bauer-Millward(2007)对Hill密码的纯密文攻击的时间复杂度从O(Ln)降低到O(Ln-1),其中L是字母的长度,n是块尺寸。本文介绍了一种可将复杂性降低到(9(Ln-1-5),O <= s <= n-1)的攻击。s大小的实际限制是用于攻击的计算机上的可用内存具体地说,计算机必须能够容纳长度为N的Ls个整数数组,其中N是密文的块数。关键思想不是遍历解密矩阵的潜在行,而是遍历其中的随机选择的字符。此攻击还允许在多个处理器上直接并行执行,以进一步减少攻击的运行时间。

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